Use the following Media4Math resources with this Illustrative Math lesson.
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Math Video Collection: Geometry Applications Video Series: Circles |
OverviewThis collection aggregates all the math videos and resources in this series: Geometry Applications Video Series: Circles. There are a total of 13 resources. This collection of resources is made up of downloadable MP4, transcripts, and other resources files that you can easily incorporate into a presentation.
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Applications of Circles and Definition of a Circle |
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Math Video Collection: Geometry Applications Video Series: Circles |
OverviewThis collection aggregates all the math videos and resources in this series: Geometry Applications Video Series: Circles. There are a total of 13 resources. This collection of resources is made up of downloadable MP4, transcripts, and other resources files that you can easily incorporate into a presentation.
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Applications of Circles and Definition of a Circle |
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Definition--Circle Concepts--Circle Inscribed in a Triangle | Circle Inscribed in a TriangleTopicCircles DefinitionAn inscribed circle in a triangle is tangent to each of the triangle's sides. |
Definition of a Circle |
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Definition--Circle Concepts--Circle Inscribed in a Triangle | Circle Inscribed in a TriangleTopicCircles DefinitionAn inscribed circle in a triangle is tangent to each of the triangle's sides. |
Definition of a Circle |
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Definition--Circle Concepts--Circle Inscribed in a Triangle | Circle Inscribed in a TriangleTopicCircles DefinitionAn inscribed circle in a triangle is tangent to each of the triangle's sides. |
Definition of a Circle |
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Definition--Circle Concepts--Circumcenter of Triangle | Circumcenter of TriangleTopicCircles DefinitionThe circumcenter of a triangle is the point where the perpendicular bisectors of the sides intersect, equidistant from the vertices. |
Definition of a Circle |
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Definition--Circle Concepts--Circumcenter of Triangle | Circumcenter of TriangleTopicCircles DefinitionThe circumcenter of a triangle is the point where the perpendicular bisectors of the sides intersect, equidistant from the vertices. |
Definition of a Circle |
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Definition--Circle Concepts--Circumcenter of Triangle | Circumcenter of TriangleTopicCircles DefinitionThe circumcenter of a triangle is the point where the perpendicular bisectors of the sides intersect, equidistant from the vertices. |
Definition of a Circle |
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Definition--Circle Concepts--Incenter of a Triangle | Incenter of a TriangleTopicCircles DefinitionThe incenter of a triangle is the point where the angle bisectors intersect, equidistant from the sides. |
Definition of a Circle |
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Definition--Circle Concepts--Incenter of a Triangle | Incenter of a TriangleTopicCircles DefinitionThe incenter of a triangle is the point where the angle bisectors intersect, equidistant from the sides. |
Definition of a Circle |
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Definition--Circle Concepts--Incenter of a Triangle | Incenter of a TriangleTopicCircles DefinitionThe incenter of a triangle is the point where the angle bisectors intersect, equidistant from the sides. |
Definition of a Circle |
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Definition--Circle Concepts--Inscribed Angle | Inscribed AngleTopicCircles DefinitionAn inscribed angle is an angle formed by two chords in a circle that share an endpoint. |
Definition of a Circle |
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Definition--Circle Concepts--Inscribed Angle | Inscribed AngleTopicCircles DefinitionAn inscribed angle is an angle formed by two chords in a circle that share an endpoint. |
Definition of a Circle |
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Definition--Circle Concepts--Inscribed Angle | Inscribed AngleTopicCircles DefinitionAn inscribed angle is an angle formed by two chords in a circle that share an endpoint. |
Definition of a Circle |
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Definition--Circle Concepts--Hexagon Inscribed in a Circle | Hexagon Inscribed in a CircleTopicCircles DefinitionA hexagon inscribed in a circle is a six-sided polygon where each vertex touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Hexagon Inscribed in a Circle | Hexagon Inscribed in a CircleTopicCircles DefinitionA hexagon inscribed in a circle is a six-sided polygon where each vertex touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Hexagon Inscribed in a Circle | Hexagon Inscribed in a CircleTopicCircles DefinitionA hexagon inscribed in a circle is a six-sided polygon where each vertex touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Square Inscribed in a Circle | Square Inscribed in a CircleTopicCircles DefinitionA square inscribed in a circle has its vertices touching the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Square Inscribed in a Circle | Square Inscribed in a CircleTopicCircles DefinitionA square inscribed in a circle has its vertices touching the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Square Inscribed in a Circle | Square Inscribed in a CircleTopicCircles DefinitionA square inscribed in a circle has its vertices touching the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Triangle Inscribed in a Circle | Triangle Inscribed in a CircleTopicCircles DefinitionA triangle inscribed in a circle has its vertices on the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Triangle Inscribed in a Circle | Triangle Inscribed in a CircleTopicCircles DefinitionA triangle inscribed in a circle has its vertices on the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Triangle Inscribed in a Circle | Triangle Inscribed in a CircleTopicCircles DefinitionA triangle inscribed in a circle has its vertices on the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Point of Tangency to a Circle | Point of Tangency to a CircleTopicCircles DefinitionThe point of tangency is the point where a tangent line touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Point of Tangency to a Circle | Point of Tangency to a CircleTopicCircles DefinitionThe point of tangency is the point where a tangent line touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Point of Tangency to a Circle | Point of Tangency to a CircleTopicCircles DefinitionThe point of tangency is the point where a tangent line touches the circle. |
Definition of a Circle |
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Definition--Circle Concepts--Concentric Circles | Concentric CirclesTopicCircles DefinitionConcentric circles are circles that share the same center but have different radii. |
Definition of a Circle |
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Definition--Circle Concepts--Concentric Circles | Concentric CirclesTopicCircles DefinitionConcentric circles are circles that share the same center but have different radii. |
Definition of a Circle |
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Definition--Circle Concepts--Concentric Circles | Concentric CirclesTopicCircles DefinitionConcentric circles are circles that share the same center but have different radii. |
Definition of a Circle |
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Definition--Circle Concepts--Tangent Circles | Tangent CirclesTopicCircles DefinitionTangent circles are two or more circles that intersect at exactly one point. |
Definition of a Circle |
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Definition--Circle Concepts--Tangent Circles | Tangent CirclesTopicCircles DefinitionTangent circles are two or more circles that intersect at exactly one point. |
Definition of a Circle |
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Definition--Circle Concepts--Tangent Circles | Tangent CirclesTopicCircles DefinitionTangent circles are two or more circles that intersect at exactly one point. |
Definition of a Circle |
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Definition--Circle Concepts--Tangent Circles | Tangent CirclesTopicCircles DefinitionTangent circles are two or more circles that intersect at exactly one point. |
Definition of a Circle |
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Definition--Circle Concepts--Circles on a Coordinate Plane | Circles on a Coordinate PlaneTopicCircles DefinitionCircles on a coordinate plane are defined by their center coordinates and radius. DescriptionUnderstanding circles on a coordinate plane is essential for analyzing geometric shapes in a mathematical context. This concept is widely used in computer graphics, navigation systems, and physics simulations, where precise positioning and movement of circular objects are required. The standard equation of a circle in the coordinate plane is (x − h)2 + (y − k)2 = r2 |
Definition of a Circle |
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Definition--Circle Concepts--Circles on a Coordinate Plane | Circles on a Coordinate PlaneTopicCircles DefinitionCircles on a coordinate plane are defined by their center coordinates and radius. DescriptionUnderstanding circles on a coordinate plane is essential for analyzing geometric shapes in a mathematical context. This concept is widely used in computer graphics, navigation systems, and physics simulations, where precise positioning and movement of circular objects are required. The standard equation of a circle in the coordinate plane is (x − h)2 + (y − k)2 = r2 |
Definition of a Circle |
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Definition--Circle Concepts--Circles on a Coordinate Plane | Circles on a Coordinate PlaneTopicCircles DefinitionCircles on a coordinate plane are defined by their center coordinates and radius. DescriptionUnderstanding circles on a coordinate plane is essential for analyzing geometric shapes in a mathematical context. This concept is widely used in computer graphics, navigation systems, and physics simulations, where precise positioning and movement of circular objects are required. The standard equation of a circle in the coordinate plane is (x − h)2 + (y − k)2 = r2 |
Definition of a Circle |
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Definition--Circle Concepts--Circular Cross-Sections | Circular Cross-SectionsTopicCircles DefinitionCircular cross-sections are the intersections of a plane with a solid that result in a circle. |
Definition of a Circle |
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Definition--Circle Concepts--Circular Cross-Sections | Circular Cross-SectionsTopicCircles DefinitionCircular cross-sections are the intersections of a plane with a solid that result in a circle. |
Definition of a Circle |
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Definition--Circle Concepts--Circular Cross-Sections | Circular Cross-SectionsTopicCircles DefinitionCircular cross-sections are the intersections of a plane with a solid that result in a circle. |
Definition of a Circle |
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Definition--Circle Concepts--Equation of a Circles | Equation of a CircleTopicCircles DefinitionThe equation of a circle in a plane is (x − h)2 + (y − k)2 = r2, where (h , k) is the center and r is the radius. |
Definition of a Circle |
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Definition--Circle Concepts--Equation of a Circles | Equation of a CircleTopicCircles DefinitionThe equation of a circle in a plane is (x − h)2 + (y − k)2 = r2, where (h , k) is the center and r is the radius. |
Definition of a Circle |
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Definition--Circle Concepts--Equation of a Circles | Equation of a CircleTopicCircles DefinitionThe equation of a circle in a plane is (x − h)2 + (y − k)2 = r2, where (h , k) is the center and r is the radius. |
Definition of a Circle |
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Definition--Circle Concepts--Ratio of Circumference to Diameter | Ratio of Circumference to DiameterTopicCircles DefinitionThe ratio of the circumference to the diameter of a circle is the constant π. |
Definition of a Circle |
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Definition--Circle Concepts--Ratio of Circumference to Diameter | Ratio of Circumference to DiameterTopicCircles DefinitionThe ratio of the circumference to the diameter of a circle is the constant π. |
Definition of a Circle |
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Definition--Circle Concepts--Ratio of Circumference to Diameter | Ratio of Circumference to DiameterTopicCircles DefinitionThe ratio of the circumference to the diameter of a circle is the constant π. |
Definition of a Circle |
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Definition--Circle Concepts--Circumference | CircumferenceTopicCircles DefinitionThe circumference of a circle is the distance around the circle, calculated as C = 2Ï€r. DescriptionThe circumference is a fundamental concept in geometry, representing the perimeter of a circle. It is widely used in fields such as engineering, design, and manufacturing, where precise measurements of circular objects are required. The formula C = 2Ï€r |
Definition of a Circle |
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Definition--Circle Concepts--Circumference | CircumferenceTopicCircles DefinitionThe circumference of a circle is the distance around the circle, calculated as C = 2Ï€r. DescriptionThe circumference is a fundamental concept in geometry, representing the perimeter of a circle. It is widely used in fields such as engineering, design, and manufacturing, where precise measurements of circular objects are required. The formula C = 2Ï€r |
Definition of a Circle |
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Definition--Circle Concepts--Circumference | CircumferenceTopicCircles DefinitionThe circumference of a circle is the distance around the circle, calculated as C = 2Ï€r. DescriptionThe circumference is a fundamental concept in geometry, representing the perimeter of a circle. It is widely used in fields such as engineering, design, and manufacturing, where precise measurements of circular objects are required. The formula C = 2Ï€r |
Definition of a Circle |
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Definition--Circle Concepts--Area of a Circle | Area of a CircleTopicCircles DefinitionThe area of a circle is the space contained within its circumference, calculated as A = πr2 DescriptionThe area of a circle is a fundamental concept in geometry, representing the space enclosed by the circle's boundary. This concept is widely applicable in fields such as physics, engineering, and design, where understanding the area is crucial for tasks like calculating material quantities or designing circular components. The formula A = πr2 |
Definition of a Circle |
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Definition--Circle Concepts--Area of a Circle | Area of a CircleTopicCircles DefinitionThe area of a circle is the space contained within its circumference, calculated as A = πr2 DescriptionThe area of a circle is a fundamental concept in geometry, representing the space enclosed by the circle's boundary. This concept is widely applicable in fields such as physics, engineering, and design, where understanding the area is crucial for tasks like calculating material quantities or designing circular components. The formula A = πr2 |
Definition of a Circle |